State-dependent delay in regenerative turning processes
By Tamás Insperger, Gábor Stépán, Janos Turi. 2006
160 citations recorded by the source corpus.
Subfields: Biomedical Engineering, Industrial and Manufacturing Engineering, Mechanical Engineering
View Paper: https://www.semanticscholar.org/paper/28c5ea8d1924e8e2264384140b8570ac81ba855e
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Biomedical Engineering
- Tamás Insperger
- Gábor Stépán
- Guojun Zhang
- Yu Huang
- Mingzhen Li
- B. Balachandran
- X. Long
- David A W Barton
In Industrial and Manufacturing Engineering
In Mechanical Engineering
- Tamás Insperger
- Gábor Stépán
- Guojun Zhang
- Yu Huang
- Mingzhen Li
- X. Long
- B. Balachandran
- David A W Barton
Citations in the corpus
- Dynamics of a distributed drill string system: Characteristic parameters and stability maps (2018, result): “At the same time, there has been continued research into the underlying causes of the instabilities, and recent results point to a more nuanced explanation: Models with a rate-independent bit-rock interaction law have been found to predict self-excited vibrations, including stick-slip, through the s”
- Multiple regenerative effects in cutting process and nonlinear oscillations (2014, background): “Furthermore, a regenerative cutting process may be subject to nonlinear effects such as thickness-dependent cutting forces [6,7,12,13,15], dry friction [11,17,18,21], loss of contact [6–8,11,12,15,17–19], nonlinear structural effects [9], and varying time-delay effects [6,11,14,19].”
- Complete discretization scheme for milling stability prediction (2013, methodology): “[23] analyzed a statedependent delay in regenerative turning process using a delay-differential equation with state-dependent time delay.”
- Dynamics of milling processes with variable time delays (2006, background): “From these three equations, one can discern that the time delay τ depends on the state variables x(t), y(t), x(t − τ ), and y(t − τ ) and that it is state dependent [19, 20].”
- Criticality of Hopf bifurcation in state-dependent delay model of turning processes (2008, methodology): “Linear stability analysis of the state-dependent delay model of turning process was given in [17] using the technique of Hartung and Turi [22].”